Question Completion Status:

Given the following initial vectors A and $B($within the defined coordinate system$)$: where $|A|=23\mathrm{.}5m,{}_A={32\mathrm{.}2}^0,|B|=26\mathrm{.}5m,{}_B={27\mathrm{.}5}^0.$

vector A is on the first quadrant, vector B is in the second quadrant

Calculate the components of A and $B.$

$A_x=12\mathrm{.}52m,A_y=19\mathrm{.}89m$

$B_x=12\mathrm{.}24m,B_y=23\mathrm{.}51m$

$A_x=12\mathrm{.}52m,A_y=19\mathrm{.}89m$

$B_x=-12\mathrm{.}24m,B_y=23\mathrm{.}51m$

$A_x=19\mathrm{.}89m,A_y=12\mathrm{.}52m$

$B_x=12\mathrm{.}24m,B_y=23\mathrm{.}51m$

$A_x=1989m,A_y=12\mathrm{.}52m$

$B_x=-12\mathrm{.}24m,B_y=23\mathrm{.}51m$

QUESTION $2$

Question Completion Status:

Determine $A+B$ using both magnitude and angle.

$|A+B|=36\mathrm{.}83m,|A+B|={11\mathrm{.}99}^0$

$|A+B|=36\mathrm{.}83m,|A+B|={78\mathrm{.}01}^0$

$|A+B|=48\mathrm{.}27m,|A+B|=48\mathrm{.}28$

$|A+B|=48\mathrm{.}27m,|A+B|={41\mathrm{.}72}^0$

QUESTION $3$

Determine vector that, when added to the sum of $A+B,$ would give you a result of zero. This is the equilibrium vector.

$E=-48\mathrm{.}27m.$

$E=48\mathrm{.}27m,{}_E={221\mathrm{.}72}^0$

$E=-78\mathrm{.}01m$

$E=78\mathrm{.}01m,{}_E=258\mathrm{.}01.$